PsI The wheel of metor Cycle and the engine parts have amoment of inertia 2-5 kg-m? and a15 kg,m? respectively.The axis of rotation of the engine erank Shaft is parallel to that of the road wheels-If the gear ratio is 5:1 and the diameter of the road wheels is o.65m, find the magnitude and direction of the gyroscopic Couple when the motor Cycle rounds a Curve of Bom radius at 16 m/s.

PsI The wheel of metor Cycle and the engine parts have amoment of inertia 2-5 kg-m? and a15 kg,m? respectively.The axis of rotation of the engine erank Shaft is parallel to that of the road wheels-If the gear ratio is 5:1 and the diameter of the road wheels is o.65m, find the magnitude and direction of the gyroscopic Couple when the motor Cycle rounds a Curve of Bom radius at 16 m/s.

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter7: Dry Friction

Section: Chapter Questions

Problem 7.61P

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Qs1 The wheel of metor Cy cle and the engine parts have anoment of inertia 2-5 kg.m? and o 15 kg.m? respectively The axis of rotation of the engine erank Shaft is parallel to that of the road whels-If the gear ratio is 5:1 and the diameter of the read wheels is o.65 m, find the magnitude and direction of the gyroscopic Couple when the motor Cycle rounds a eurve of 3om radius at 16 m/s.
QsI The whel of mutuv Cy cle and the engine parts have antoncent •f inertia 2-5 kgm? and o I5 ky.m respectively The axis of rotation of the engine erant Shaft is parallel to thatof the road wheels-IR the gear ratio is 5:1 and the diameter o f the road whels is o5m, find the magnitude anal divection . f the gyroscopic Couple when the motor Cycle rounds a Curve of 3om radius at 16 mls.
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Q/ Two Shafts,the axes of which intersect but ave inclined at 28 to each other, are Connected by aHo skes joint. If the driving Shaft has auniform Speed of loo r.pm.The driven Shaft Carries arotuting mass I5 kgrand radius of gyration 250 mm. Find the variation inspeed of the driven shaft and the accelerating torque on the driven Shaft for the position when the driven Shaft has turmed 45°from the position in which its fork end isin the pl ane Containing the two Shafts. Ans-(126.5 r-pim1277N.m).
-8 Q2: A shaft is driven by a motor which exerts a constant torque while the load taken off the shaft fluctuates from zero to maximum during each revolution. If the maximum fluctuating in energy in one cycle is AE=242 N.m. Find the moment of inertia of the flywheel (I) to be mounted on the shaft so that the speed fluctuating shall not be more than 3 r.p.m. above or below a .mean speed of N=200 r.p.m
Important problem. The motor produces a counterclockwise torque 1 N.m on the attached disk A. A Part of this torque is transferred to the disk C through the belt after amplification. The disk A has mass 0.5 kg. and the disk C has mass = 4.5 kg. Find: (50 m 5omm pully C I. The difference tension between the palley A Te belt parts (7- T). II. The angular acceleration of the disk С. The angular acceleration of disk A. The angular velocity of the disk C after 5 seconds from the motion start. The transferred torque to the disk C. III. IV. V.
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The mass of flywheel of an engine is 8 tonnes and the radius of gyration is 1.8 metres. It is found from the turning moment diagram that the fluctuation of energy is 100 kN-m. If the mean speed of the engine is 150 r.p.m., find the maximum and minimum speeds.
The equation of the turning moment diagram for the three crank engine is given by: T(N.m) =25000 - 7500 sin 3theta where θ radians is the crank angle from inner dead cen?tre. The moment of inertia of the flywheel is 400 kg-m2 and the mean engine speed is 300 r.p.m. Calculate the power of the engine and the total percentage fluctuation of speed of the flywheel, if 1. The resisting torque is constant, and 2. The resisting torque is (25 000 + 3600 sin θ ) N-m.
Paragraf Stiller Düz 11 In Figure 2, the wheel with mass p (kg) with an inertial radius of kA (mm), M-X.t (N.m) it has been subjected to moment (t seconds). Starting from a stationary state calculate the angular speed of the wheel after t1 seconds. Also, the reaction force that the fixed bearing a exerts on the wheel during movement calculate. (Gravity acceleration will be taken as 9.81 m/s2.) kA= 252 mm p= 13 kg x= 3 t;=2 M Odak